1996
DOI: 10.1088/0953-8984/8/50/048
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The linear temperature dependence of the paramagnetic resonance linewidth in the manganate perovskites and

Abstract: The temperature dependence of the static magnetic susceptibility (5 to 700 K) and that of the electron paramagnetic resonance linewidth (300 to 700 K) measured at 9.25 GHz is reported for bulk polycrystalline samples of and with negative giant magnetoresistance. For both systems, and the product increase linearly with temperature above . Following the analysis of Huber and Seehra for , it is argued that this linear temperature dependence of is most probably due to contributions from spin - phonon intera… Show more

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Cited by 52 publications
(35 citation statements)
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“…The observation is in agreement with a reduction in both the ferromagnetic Curie temperature and magnetization for LSMO-PZT, as discussed in the previous section. The gvalues for the layered samples are in agreement with values for bulk manganites [17].…”
Section: Ferromagnetic Resonancesupporting
confidence: 81%
“…The observation is in agreement with a reduction in both the ferromagnetic Curie temperature and magnetization for LSMO-PZT, as discussed in the previous section. The gvalues for the layered samples are in agreement with values for bulk manganites [17].…”
Section: Ferromagnetic Resonancesupporting
confidence: 81%
“…In manganites undergoing a transition from a paramagnetic to ferromagnetic state, the linewidth ∆H(T) in the paramagnetic state is found to increase quasilinearly with increasing T. Different models have been proposed to explain this result such as contribution from spin-phonon interaction 11 , a relaxation bottleneck behavior 20,21 or in terms of a combined effect of DM and CF interactions 12 . The latter model seems to be able to explain most of the CMR EPR linewidth results and can be described in terms of the equation, ∆H(T) = [χ 0 (T) / χ(T)] ∆H(∞) where χ 0 (T) ∝ T -1 is the free ion (Curie) susceptibility, χ(T) is the measured susceptibility and ∆H(∞) is a temperature independent constant attributable to the high temperature limit of the linewidth.…”
Section: Resultsmentioning
confidence: 99%
“…Moreover, since the relative strength of q  0 modes is decreased with lowering temperature, it follows that the anisotropy will also decrease. Indeed, such behavior was experimentally observed for the plenty of 2D antiferromagnets [57][58][59][60][61][62][63][64][65] and linear dependence of the B was usually associated either with phonon modulation of the anisotropic and antisymmetric exchange interactions with the magnitude of the dependence proportional to intralayer exchange parameter J 4 or with the crystalline field, the latter for S > ½ case. For transition metals where the orbital contribution to the ground state is severely quenched, the latter interactions are rather small and give rise to d(B)/dT usually smaller or equal 0.1 mT/K.…”
Section: B Electron Spin Resonancementioning
confidence: 90%